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Kinetics competing reactions, theory

However, MET is not a unique theory accounting for multiparticle effects. There are some others competing between themselves, but they all can be reduced to the integral equations of IET distinctive only by their kernels. Depending in a different way on the concentration of quenchers c, the kernels of all contact theories of irreversible quenching coincide with that of IET in the low concentration limit (c —> 0) [46], IET of the reversible dissociation of exciplexes is also the common limit for all multiparticle theories of this reaction, approached at c = 0 [47], This universality and relative simplicity of IET makes it an irreplaceable tool for kinetic analysis in dilute solutions. [Pg.110]

At s = 0 the concentration corrections in Eq. (3.667) become the rates of excitation quenching by any partner that does not belong to a given couple (reactant pair). These bachelors compete for an excitation with the reactants in a couple when they move apart for a while between successive recontacts. Similar results were obtained with the many-particle theory of diffusion-influenced reactions based on the revised superposition approximation and became known as MPK1 [51]. The authors were the first who managed to obtain concentration corrections to the IET result for the kinetics of reversible energy transfer. In a subsequent modification of their theory, named MPK3 [126], the same authors reached the full correspondence with MET. [Pg.346]

However, at still larger concentrations only DET/UT is capable of reaching the kinetic limit of the Stem-Volmer constant and the static limit of the reaction product distribution. On the other hand, this theory is intended for only irreversible reactions and does not have the matrix form adapted for consideration of multistage reactions. The latter is also valid for competing theories based on the superposition approximation or nonequilibrium statistical mechanics. Moreover, most of them address only the contact reactions (either reversible or irreversible). These limitations strongly restrict their application to real transfer reactions, carried out by distant rates, depending on the reactant and solvent parameters. On the other hand, these theories can be applied to reactions in one- and two-dimensional spaces where binary approximation is impossible and encounter theories inapplicable. [Pg.410]

The kinetics of the homogeneous reaction of AN - were determined by measuring collection efficiencies as a function of interelectrode separation for three different AN concentrations (Fig. 22). There was reasonable agreement between experiment and EC2i theory in all three cases, with the closest results obtained with the lowest AN concentration, where contributions from competing polymerization side reactions were less important. Taking account... [Pg.281]

Kinetic molecular theory (See Competency 3.1) may be applied to reaction rates in addition to physical constants like pressure. Reaction rates increase with reactant concentration because more reactant molecules are present and more are likely to collide with one another in a certain volume at higher concentrations. For ideal gases, the concentration of a reactant is its molar density, and this varies with pressure and temperature as discussed in Skill 3.1a. [Pg.51]

The aim of this lecture is to provide a qualitative description of reversible proton transfer reactions in the excited-state, using the extended theory of diffusion influenced reactions. The complete equations and numerical procedures may be found in the literature [10-14]. Major results include (i) the asymptotic power-law decay and the evidence for diffusive kinetics [10] (ii) The salt effect [11] and the Naive Approximation for the screening function [17, 11] and (iii) an extension [18] of the theory for approximating the effect of competing geminate and homogeneous proton recombination expected atdow pH values. [Pg.317]


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See also in sourсe #XX -- [ Pg.249 ]




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